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"_text":"Τα παιχνίδια με υψηλή μεταβλητότητα πληρώνουν λιγότερο συχνά κατά μέσο όρο, αλλά η πιθανότητα να πετύχεις μεγάλα κέρδη σε σύντομο χρονικό διάστημα είναι υψηλότερη.",
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"_text":"Το μέγιστο ποσό κέρδους περιορίζεται σε {0}x το στοίχημα τόσο στο βασικό παιχνίδι όσο και στη δωρεάν περιστροφή. Εάν το συνολικό κέρδος ενός ΓΥΡΟΥ ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ φτάσει {1}x το στοίχημα ο γύρος τελειώνει αμέσως, απονέμεται το κέρδος και όλες οι υπόλοιπες δωρεάν περιστροφές χάνονται.",
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"_text":"Η ΛΕΙΤΟΥΡΓΙΑ ΤΟΥΜΠΑΣ σημαίνει ότι μετά από κάθε περιστροφή, οι συνδυασμοί που κερδίζουν πληρώνονται και όλα τα σύμβολα που κερδίζουν εξαφανίζονται. Τα υπόλοιπα σύμβολα πέφτουν στο κάτω μέρος της οθόνης και οι κενές θέσεις αντικαθίστανται από νέα σύμβολα που έρχονται από πάνω.",
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"_text":"Οι τούμπες θα συνεχιστούν έως ότου δεν εμφανιστούν άλλοι συνδυασμοί που κερδίζουν ως αποτέλεσμα μιας τούμπας.",
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"anchorY":0,
"width":1400,
"height":100,
"overflow":0
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],
"fileID":1873
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{
"name":"Paytable/Pages/Page2/BuyFSCAT/RuleHolder4/Rule4",
"activeSelf":true,
"layer":0,
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"_text":"Πληρώστε 300x το συνολικό στοίχημα για να ενεργοποιήσετε τη λειτουργία ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΕΣ ΔΙΠΛΟΥ ΠΟΛΛΑΠΛΑΣΙΑΣΤΗ, στην οποία όλα τα κέρδη πολλαπλασιάζονται με το διπλάσιο του αριθμού των συμβόλων που έχουν εκραγεί στην τρέχουσα πτώση.",
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"anchorY":0,
"width":1195,
"height":75,
"overflow":0
},
"fileID":1809
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"fileID":1874
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{
"name":"Paytable/Pages/Page3/TitleHolder/Title",
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"fileID":1746
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"_text":"ΚΑΝΟΝΕΣ ΠΑΙΧΝΙΔΙΟΥ ",
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"width":1400,
"height":70,
"overflow":0
},
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],
"fileID":1875
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"_text":"Όλα τα σύμβολα πληρώνουν από αριστερά προς τα δεξιά σε γειτονικούς κυλίνδρους ξεκινώντας από τον τέρμα αριστερά κύλινδρο.  ",
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"fileID":1748
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"_text":"ΚΑΝΟΝΕΣ ΠΑΙΧΝΙΔΙΟΥ ",
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"width":1000,
"height":70,
"overflow":0
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"fileID":1812
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"fileID":1877
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"activeSelf":true,
"layer":0,
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"fileID":1749
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"_text":"Οι κύλινδροι 1 έως 6 μπορούν να έχουν μέχρι και 7 σύμβολα. Συνολικά ο μέγιστος αριθμός πιθανών τρόπων για να κερδίσετε είναι 117649.",
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"anchorY":0,
"width":632,
"height":100,
"overflow":0
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],
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{
"name":"Paytable/Pages/Page3/MinMaxHolder/MaxBet/MaximumText",
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"fileID":1750
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"_text":"ΜΕΓΙΣΤΟ ΣΤΟΙΧΗΜΑ: ",
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"width":236,
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"fileID":1814
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"name":"Paytable/Pages/Page3/MinMaxHolder/MinBet/MinimumText",
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"fileID":1751
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"enabled":true,
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"_text":"ΕΛΑΧΙΣΤΟ ΣΤΟΙΧΗΜΑ: ",
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"anchorX":0,
"width":246,
"height":24
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"_text":"Ο γύρος ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ μπορεί να ενεργοποιηθεί άμεσα από το βασικό παιχνίδι, αγοράζοντάς τον.",
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"_text":"Η επιστροφή στους παίκτες (RTP) του παιχνιδιού χρησιμοποιώντας την \"ΑΓΟΡΑ ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ\" είναι {0}%",
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"width":1400,
"height":50,
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],
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"activeSelf":true,
"layer":0,
"components" : 
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"serializableData" : 
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"fileID":1754
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"componentType":"UILabel",
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"_text":"Το RTP του παιχνιδιού κατά τη χρήση της λειτουργίας «ΑΓΟΡΑ ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΩΝ ΔΙΠΛΟΥ ΠΟΛΛΑΠΛΑΣΙΑΣΤΗ» είναι {0}%",
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"anchorY":0,
"width":1316,
"height":50,
"overflow":0
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"fileID":1755
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"_text":"Υπάρχουν δύο επιλογές για να αγοράσετε τις ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΕΣ:",
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"width":1400,
"height":75,
"overflow":0
},
"fileID":1819
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"fileID":1884
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{
"name":"Paytable/Pages/Page3/VolatilityHolder/VolatilityMeter/LabelHolder/VolatilityLabel",
"activeSelf":true,
"layer":0,
"components" : 
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"_text":"ΜΕΤΑΒΛΗΤΟΤΗΤΑ ",
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"anchorX":0,
"width":192,
"height":22
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"fileID":1820
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{
"name":"Paytable/Pages/Page3/RulesBottom/SpaceAndEnter",
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"layer":0,
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"_text":"Το πλήκτρο του ΔΙΑΣΤΗΜΑΤΟΣ και το ENTER στο πληκτρολόγιο μπορούν να χρησιμοποιηθούν για να ξεκινήσει και να σταματήσει η περιστροφή.   ",
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"fileID":1886
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"layer":0,
"components" : 
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"_text":"Κατά τη διάρκεια του γύρου, κάθε κέρδος πολλαπλασιάζεται με έναν αριθμό ίσο με το συνολικό ποσό των συμβόλων που εξερράγησαν στον τρέχοντα γύρο. \n",
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"_text":"Οι επιτυχίες δωρεάν περιστροφών δίνονται στον παίκτη μετά την ολοκλήρωση του γύρου. ",
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"_text":"Όλα τα σύμβολα πληρώνουν από τα αριστερά προς τα δεξιά σε επιλεγμένες γραμμές πληρωμών.\nΌλα τα κέρδη πολλαπλασιάζονται επί το στοίχημα ανά γραμμή.  ",
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"_text":"Κατά την αγορά του γύρου ΔΩΡΕΑΝ ΠΕΡΙΣΤΡΟΦΕΣ, θα πετύχετε εγγυημένα 4, 5 ή 6 τυχαία σύμβολα SCATTER στην περιστροφή που έχει ενεργοποιηθεί.",
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"_text":"τρόποι για να κερδίσετε",
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"_text":"Ο αριθμός των συμβόλων σε έναν κύλινδρο μετά την ανατροπή μπορεί να αυξηθεί τυχαία σε έναν τυχαίο αριθμό για τους κυλίνδρους που είχαν τουλάχιστον ένα νικητήριο σύμβολο.",
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"_text":"Αυτό είναι το σύμβολο SCATTER. ",
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"_text":"Εμφανίζεται μόνο κατά τη διάρκεια του βασικού παιχνιδιού σε όλους τους κυλίνδρους.",
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"_text":"Η λειτουργία δεν μπορεί να ενεργοποιηθεί εκ νέου.",
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"_text":"Όλες οι αξίες εκφράζονται ως πραγματικά κέρδη σε νομίσματα.",
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yO8f9SIBtiFlSe6TTjAqZHTElAE/uZHjFOB7IzGCUZ+gEPJkx2AAAAAAAAAAAAAAAAAAAsAFQAqAESAaICMgJOAnIClgLGAu4DDgMqA0oDZgOgA8gECgRoBKIE9gVWBXwF6AZKBoAGtAbKBvYHDAdkCA4ISAieCOYJFglCCWgJuAngCggKOgpoCoYKwgryCy4Lagu0C/oMUAxuDJoMyA0WDUINZg2SDbINzg3uDhYONA5eDtgPSA+MEAIQVBCmETYRbhGiEeoSHhI0EqIS8hMsE6IUFBRoFL4VBhVOFXwVzBX2FjgWZBamFrwW/hdEF2YXiBeaF6wXvhfGF84X/BhAGEgYUBhYGGAYmhiiGKoYshjkGOwZNhk+GUYZphmuGg4aGhomGjIaPhq8GygbWhu+HB4cbhzMHRgdSh1SHegeOB50Htoe4h9YH6Yf7iA2IHQgrCD4IVAhmCH0IgAiDCIYIloivCLqIyAjRiNiI54j7iQWJHwkuCUYJXglhCWQJZwlrCW8JjwmliaeJqYmtibGJtYm5ib2JwYnFicmJzYnRidWJ2YndieGJ5Ynpie2J8Yn1ifmJ+YoECgqKFYolCi4KOopLCk+KZAp0inoKfwqIipAKl4qfCqIKogqpiq8KuwrNCtCK1wrdiuUK6orvivKK+Ar7iwYLDAsXCyaLMAs8i00LUYtlC3WLfwuIi40LkguXC6aLqwuui7MLuAu7i8aLygvVC9+L34vii+oL/owFDAwMFAwZjB8MIwwsjDYMRYxNDFSMWAxdDGGMZgx4jHuMe4x+jH6AAB4nM19CXyb1ZXvvffTJ9mStUvWLlu7LHmX5X2RHe+W992O9ySOHWffHLKQBEiBQKEBCqWU0ikwtKQUytLSwrRl2pk2Q+G1A3Rmuk4Lw7RTeNBpKTOD5Xfu/T7JchI6fW/eb94LWPK33e/cc8/9n/85dzEiqHn9t+h75BLikBrlxOwIITyDMD7cjQjh5hDHneB6vB6tRqKyhis8XIQrK4+UZhsNUo/b/8Uuy8nrgw5bXp7NEXwFv7e2P5CbGwi43YigRvwdvMzKlSFvzEUwLZjnJByUjXokEoQkMolMysMNnFaqMoX1nIdzwc9FwxYDzoMPcimRwIT+ICjPDB+7oTwbykFtseYsOclQa5ScDGXIdqqkBPEcgRvxogJnZh7ulmBCjpAehHKcDjs8Y7NazCaQWq9N/VPlhLEsYvTIPBXsJxphPxEZ+zHycIh/Yb/hzuBA8Iy/z3f8ZsfZ2wODwesCfcETiXNnHGfwFy50vwT/ui90/w/4133hAoLKVK7/Fckkf0BulIeKUW2sqjiU57GYjYYMiRyTXA5kJHEQj8Mg8GkEauExWkY8z82Aso/yPTlabbZRI1XZwxWFOBB1YlO0EEfLyiuiESMcyOCk0UmgAWRGj1aFjYZsk74ebvAH1qoXPd7dkZ1TK+ON5RNBl6fHXz9ZunOhsagwr6wxUhyuLMR6zbzWhr+WO9jeOSIdGiQG7YhKz33FkN9U1jYhXyHXSXxOd0Cd+EdpICfXqwFzQDzKX3+PC5JXkAJsxIQ8KIw+0fW4pW8slq/EUhXO4KUZUAOEM3m8lIWhbecUnJxD6Hg3yswkczKhMWyxsitvV2COO9wtPCTH7BG4mT4nm0My2QlZz3gs7PNazFpNVhZGeQFv2BfOcZg9Fo9RrzFpTVnqLLVKKeORAivUquywPmmcoDIeezDvNhoipdEyPu28STz3re7erv7Ong4SSBwax7ckzjQ2tuDr4n1d/V09HX2Njc3klcPLy0ePLi8flq+Vk0uxu+6++y44tbS6urR8uPOuj3/8LkTbvGT9PfJz8ipYZhhF0cmYzm+VclgSVck4Hmsx4bm4oC+PjFVUKlQUYzLHYVZdnhd/pWpyXX7XDBJvSnbI8ZjJlYtRpCQ37AqDHtQKOcrBORlQf8zqKTPV44qICstMnoAKC7WuYGZkckupyTCL4Zj5RErLK3DpwMJA3RPmXMWKuixw4eaewv3du0/1NruLdw77St05FSWFfYXRtuqKfgd5tb8zNuF9NLe3oP5g4Ue7/EVLU/GpgL8/0jk8HPC5qlw5lX53MPE3jrqiSJ3bAiYOWIAuMiywxLIZwhDMYIBpj9NyYve/mOr11O4wCq7PYys8p0T6mAYUgWbg9GHck60nKnNYD1WKCB3AU4iDbfGZ1ra2lul4G9Zd88vJ6V8cPfTzqbGf0XKcUI4mVU4S4ZBYDgZ1eYQeFHFirGnvmm5pbWuZ6WrHumM/G5v6+aGjv5ie/CWU48clOEHeRyrkieUqsxTyzAxAMAl0ZCXqAPHQUVYlFVIR2hKyCpPMJAvIAhWBClMAtxqeVz95aGqwc/bAE5qvGsn7z0W3q+8tfeSR0nvV26PPQfnFaC+Rk0HoZ/6YB3oI4UclGAFiUmCjNgKGwJNeBl8MITDgl9ETBdyKRnDrt741AP/jm/q/+93+S7Te/vVr0XfRIZSBzDEjhRo8KmoRo149q3wF2IiH2sp3lcWWbpU9Y3kpem159UfK6D0+9DPswFXQRs6YDdFHR5Oth3BvWuNRbPK9/7OJCaHdmE9BZ6Eeor7n4NkTuMfrZq9M8yDNAYc9L8/uCNQkPQd9PhM+VpP2wkylG84f2WQvmdC38Wrive1YTi7Rzgk+ogD6oRr6oRJZmC/jOPZmhiloDh4+gXq8Xp+H+jJsEPtFPQZpeNYNwAQ8bilRlyyPHj9ctDx6zWrixtrOjvr6js5avOPQg2N/+YWDD41+87Fbzt986/nz55msffBxCN6ehWwxszyT5+CFcbQhslVD6+zyaMFaVViNAxURfGiJEKVd11P+4hj+B1+9Q2lRNzQ/IOiuEPycCrDWhgpiIRU0vRIDMIAVcHEGGFAVqA/Hsb4A5Qd8Qeab83C0op4INZAFWKWMBvpCo4uoErlfKW/3xiIlPaGq8J74jsOFQ1U34MmBr1X0d+WXV3rdbd7oztGqudmKM4DLKAx6zAAZQqghVuvDEt6LqeMmnBokUEHb83FoBwIebAlJJPwcmCYDqqSOfV6X1xdiBkrdlBMbBWVTbyaoOYyjKX2L0uLfDjYNj9Qcn62azy9YLJrsm51tbJocaKip6PeUBfZ37j1IfB0jKol8tK1+rkJnnDWZW+prK0ebK4qjbnOHM0xfTpABPvLI95AcfgvHgios4QBIJSTOYwmoEUvQIqIuB8Q9gnssWp3YlXy0I7miOKKNBKCpPNAvuAjJW1hMPI07lhYuSbAkw5T1/Jv333//EP5RIvxC0aDdENIk3gZ91YC+pGADTtQca7SbCIey5cCeMkFbXJzCOHh9bgm0JJkBfTFqlewSmFETg06VBS7MiZ2yFIRv0hdTk95ldMnqMbYun/3o2co5t3exqGuif9TRbCyx4b2JtzTaMvy1PTv2nTHo54zWlo7GFjnvwOPTXwOWxHRD/ZSW/C3ImY/qYzUgHwJOAh5KAh4KrvMSwi8l2/F4txTcUNLj5Ob4vTn5ufnegNcnA3PTl9Vz0GgmI4imIrKIaHAgdSE2iSJTbHbiEm04fnjQWKbzF7dMlJk5aXZfw9T+k7ta9jf9oaq9oSEc8+bW4+L6Y7sGiiSS8axQ53ylt/jg0v4zzeePdvU2dHorHXk9Edo3AlAJiuNS5Iu5gTbRnpbiq1yS8sFlqVYrgV4Xwa6oy4jPYEfiJvyrxOtkZTq+dhYxFKFYQfuZHQXBZ5fHIhFPtoxCORgKRQuJ4H1FCIGWcjowKgg7gs6gRoXs2C5lLUVtWyqjfCwFJ8zP1uNNjjYJL0UYurSjYb6qpyLUFq5ZaT90KtgUKGutnq8tjbWUFDXGnm9ubW7rrlHXNZJXAvGq2IDdGG0rrh0t3j5Z3FGmcw43VnYFB0sKSiuyDVWlBSWJiuJYQ2lJzCK1tiARA5ViG0PvlYMNZmLKObWYx13UqWCeLKWadlO/vbyRASM5ZoYgfT2hfUJgEhGodoBVD85D/QoBpaCVjwway7XB4ubJMjORZvc0Te09tdy6j7ZyfUN+zJvTgD9Rd2zXYJGEH8/K65yvcJcc3Ln/bPP51XhPDFrZGewpE+xUiEmC4D9MDMdFCU9tikm8XreEGeKGN9FezbMkv/HPgi5X0O92J85u+BqCcsBHvsjeZUT2mIXiGkcWUq/EPQbjlS/SM69JKiJNQaH04BlliblHrtfwuzbe8zh4Uv/osIfhOvXtCrKdGueT4CNKwwU46jMqMVEkfIAnd+KVvd+vfGv84j0gUxl6lUjxv7DYqSiWD6GSSAEIx5FRqoQZHsCX671aGAUWz8NPGf5BohD/AN/b3//tgQF0hQxAUEvDFSAEb+SL8QoI8KOE7zv3XBx/q/L7VC+Z67/FD0H/cIIXKI0VUdQHYRGhOEF1dDrp11knkcwBsJ2QQKRo8+XxKht18ldzRzIVcWCPLE2V530l3pC2qryox+cP76if32WPel2urFFjwEnjSmfg3Yq2oCMvaA8XWnR9JudsX7ihzGn1+62GT6S3Y+X6I1wXYEMD6kbHY/psnEnaMgCDizCPijGwNKDgdqDg/gzwpxjCRQSAjKS8dDtIzmKNw0K0AupdzQQW7qVK4Ejm0oc/IAEirurq8AV8Pn/Q5/PKaUxpUBHaZzzp9MIkkxrSeosAjYx4G+ltDDAI7VUCD2nAwj1cV3a4qSBcLpPqWyJ9o9GFLQXjVjl2GR0BY8e1/Xs/0fuJ22sPFubvbVz9/ET13k8tLH12OpFREiovkkiVXkNxjRVvLxxrDxe5XEWLw007qtXyv9FouZKckoGSiVNNWx/Yefu9Nm1cZx576NDU/YcbRx54rK6iP7bKSQvbqU6pYm8FXypDWpQfy8uiHjSOwObAi+4EPR3uplE39aMIaTVwmwyIqVRlCbsCLpkHRzJxIQlQDhIh9njiN/F9WL0PqxI/4dQqSYZB2v7aSy+R761F8O8V+cXqnFbtdxGjNWQS2lEDHM5N/akU8ArHIYbMwNQ/LTLuQ50qtJdEwsAfBLBadVqMrG6ry2EzZ2stOotaiTRYk7kREglRs8el1YsUxEFE54qLb7x1S32oJXjjoXX0y6GG+OCu60Za2kCMvvmGQQUv87dUzu2CyOS18mi06OWxt5srIw3Qn2oBa8cZV6uIlZmBo1kyieBSuTj1HxsIy8zqBAF3n21grt6GbTwVTUTRdEMQDKYQ49t3re47UDicHxqt2XN7e+89e8oXw0FPPzl6x+lrL2hVUxr15EN7Vx6eMhknNBbaXlR3nwHdZUJ7UdwEmiHmcjb4osvncgv8VxrGWmpzMqoLbSSXfOavn/zOT3Y/MLb/utXlUXBUK09/GTTwySMfuXbtNww/aODwLpSvQHkxP7QV0AbJYtpbeD75lo0QJQ9rgbYI/+F3E3vwhcQ/YEPiN9hPLm19cfLX6eVm0riKlos2l5sqUkOhJeJJlnhpF5T297Q0KOtXW5mMtE3OQ5vkoJpYpRpQUgPt4gCGA4YqkVC+wEsQs6IklwYjEl283ufzeYTAyqXd3H9ph5RSOkPbKurBN2FSdTT+4BdHHz5Ss1IY8E2WHr2xdGU0XGO5G59O3KfX/+XFfQ9NmAwTGvOd1/Yfb82UvoCSOiS3MB26Yk6oKXBTvMizLAjNkW3SHUQNLq1HG4HPCLllJfHoygoeXsGtia+CLf4dDrIYDz5qWHm5MQeNSGk8mnFZEGJkQQgNEbQB8A0yrQnXJP5leBgbh4bqLcRmra+3rr0BNoTXn1yvRX/N+l8w5qN+h2PsAWH6jbbTXk/NWJmVIaX9SwJGbEoyVUA3ENYgJdaASuM1WPJtK7u/JZNOSKSGsiLy1bWu/TtTOqDxnYrKrMrgiARYSZwSuMPdWFCCUatnYY3Lw8mYCupxA45gsnry160rK9Yy6zdPJP4n7qhOgN0k/txZ5/x54jspG/0AyubFbCZj+mR2gx3yiBfZIVWscWYFl0AAeceU8CxXAc+aaPxtVBCqRSH8BKVyyQjUhExavdYkpdJxHgAVKp8e/oNvSv88HP7430G4QObv/Z7kb+9dAgop+SmZMW7p8Sd2w6v+ktStleNPuLuastf+LKWPz8F7dcgRs4IVXK4MkzZbVAb2AOGk78MRgFawis9dl7hbQqTzZ/FOllHcRhqDi+WJ6+E9LxhjHbn4NOAC7ROvQlysptnTD4uLff60uDgJREmPJEbGr3beuWf/ne0dd+7fc0fn2t8v7z+wc/HAgWW8Y+9DW7c+vHfPg1sBkU7feefp0xcuiHgUYbZpoByCWjsBa5diCke8AOGsWZRZGGlUWQalAQxYSlN5qThIhQGcPFoT1JmJgQO3nI6eWO5e+cZQ4+RUH7m0f3vtzkZqBpOJ/6hvjzWw+o6w+hpQLo0BwX1zNFLA6Bx09o0QOpWW8PkbDRRZaLRq8gCz/XAFLCw8eueNvIK/qhZOP+N95jP4CkWgJDbvZTZvosgE/owHmQQ6vsgSfqJTA2mpQ9OoMdJr1SaNSUg0IRVWZWwoRab3cB6mF2NSLzddlxfzfOfExRMr3xyeGIyDanbsrOgqUiX+ErsSPwOE/NeG+lg5VUPp+nv43wAj81BhLGwDs7HLwGXB68FvpQFjWkCf72NOw7c5LC3EgULC4oF0hDQ5Cf63m1erF73Blcr2dldrVbS/8PTO6oUCd95wQU29s6m8djj/mzMret0OnaOyyFXgNxnK+6rHtpkM49rsspCrwJttjnYJeKkEvflAbzKaX6G6YdnQNKcg9gwtRO9GD+5deY2YXyO7p2h/Hge7vwme1SafPZxu8Xq33iNUSoB6Cl20WtCrbqo/OXvjrSuPTfTv+qDzaMvHjuIXE1VPzA7gv2Iy0QZdZDkfwPAMFody4K3S01RZKEtAGcx5uIgetALIoCeLH+z7j72fUJqlUrPyE0LeKhHzjng8Iz78dVZ2BmDQg1B2LgrEvHa9jOZZ4hR+0vAAbsxFuWatVUtBiL6B8iwiS39V6hfuwecOnpKpswiWq2UnDn5t75JCx/OGrKMrx7MMPK9XLFE58LPm2qhCUVZvTXSCTBPhGZ9/PoAfTowFF9ze2TB+GGQDCCQzKV+TwV8Ft3U6ndggCuzRcxEbjnBk5vgzXzn41k9XH/ncwZ/iUOI1fBCPAnprE4+glD7boNwMGoFJOZqmiRMsYjf0BZ1OywGrxPoIBybPRbD3i4fe3vX2Ydp5E12Jf8Fa/CwtByIBYmM8AviJDEyF5s1IHG0YzQYP0ml1ybyZkCVwEVtChvckPoXfSFzAR7tJ7lT32s+ZfN3r89RJgA0KESL8v5CiJyRlhDxglJFic8nrr589ez+3s3+t+k/OZ+qxB+/Giu2J98R0JjxnWZ9Ha6n3snsXUpXBqfeawPNE4cdy5szrr3eTv+r/4B5Br24sI1byMsR7gSek25pjdp4mbhkS3sAM9kh6tuQJKWqG5tJDy7lfqfzN+BfuxTL8nUQlnkg8zMpbT6xvx0+tPwxy5LLyrsgpaxnPoAXxoFP8VKITP/PJRiGXT6YhJEvQ3DZ71iaXJP0rwjcwdSC4qDBSZdAS9E5iMnrAsKOfzfL6NW3mugoVSWRXlOmzdJXVOrmQ68BvEx94NT/EfCoLhCVmzEmkEO4lR1yATkLcIOWA8dExFRlmaQSpFM8RAWdpoHe1W+AivS9J3MdjFocdI4/L7nf4sw1atSITeCSw+GSAofWkQj6I3zYCX30y1KvD2Lt9e5dR4ulu7pg9cWZreUleHO5f6N3aVhqsHyS+8ZnEHV35eb1DAyMSzllTYtZ2G2yJH0uixSF/a2uR4EcGAdMqyfvIiFxoVaijHAgGcDFwJHFb8oDAwbhwmfr7oyyZl8yi8LxQ/RO0+rlXXBYHm5LucTymNmU77dkuk0tr8PpZ9g8cZVrKD6JdGeVAbqkDi97yeQnms3vr546uzjV0Z2cYepZv7qmt6Y81kUZXrcZdeMvN528tyGki7ydem5zOmFrYNv11wWbLoE0vQZtaaExFQ6lsBeGISUiAi3nTU6wjsxQd4DhGBp1aCbTBgi00puIvo+0bARbO33dj06HOgl5rrr3BfqG9taDF4WiW33DbthM1+qwRheYbW2cNmq0QyhIqB7EwPbvRWVHPmZjHOpZMtiUPOElKzw4Q72hKcae6hVE8TkqYlLaY67LrUIcj3RtDfXDPeMxkysYIdO02ubUatQoCRSM2ZiQrxRxtpBDX4YhgbgFqVszUoJI4C7Q9X9djlhLp8qCON/X4emJ1A41NTXLQ9kcLXcpy46W1jHZP0ejoqGZ6+9Lk5LxgU7SuCtB5NnKgLbGYArSeBayAUH5CecrihpSbcnBmE01fmxxmh0aVKYP+kI2zRY7iwC4hVkqLa03QI0B6HFi+JvFxMthV1h/OG6jqPbqlbndHVYs0AXGM77r91YNjev2YTld/fGLy1JaBzuaGXmoXGvi4nayBjFtjaprVV8sID10dsa7uB/3bkJjTPMoiKX4GVL0qehAbw20ary5dcW08lqnz+ZIjapRUeaIV6azGAYHHxA3Lk5Mzw55qg02bZ+q9AV9KlONLpS734miWrJ/PXPIwPWrAZnwQe+aj+wWj0AG/A7VIpEowlSyIpiRgO/Qk3nxStCE3IBGP5gC3RZwSEmvdSVZ2DR0f9oPcq93CnSlAu/JGgCw6SBzw5ea78m0WjUoOsSEdJhYgyxSpoLFaMr9LDal8I8VrSiYmqH1h5a5qPmvk+KmaubyRw03tBEtsA9EdBw+eaNiypbGzpZX4+tvWfnrwiEY7Fepq1ilDilDgjuvO3j22bXp6vn+rYXGC9e1BMDY/9Klsym04mtKMg9BHU6TsVJL8aoGb+SkjTwMaGl1RQ6fRz/MSIrOORma2L+0drF9eJgXWEk0oOL2Y+AzuO7WwFaKB96ld02j/2+Sf2byFgliIEVoKGke7acC9KgYfdF5B+iwC6WWzCEzwxpvMXq/Z6vH0LJN/trtyHY5cl/17a28QG+0/63+1rhHfwzJBGmhVNbQqYx6sYkdplmGVNc48HV64hoY8ZpNBl2VT2rxuqTCanYJTboNjs3g67rEK7y+1htWaXENOaLmbPOqyM0k+uEHGD/O8p4TMrn2yazKp5zxQgY7OvFEp5ZyEuX3aM0CY1W6S1LLOLNlAc4ivIaoI0GklkeckmFME1A8d//s3T36pfmkJnzBUZqtLNE+8mXjx3bLnqXqF9yD6OyeOzx9NsnJGAyK0oaBxUvdyO6BvuNARwdQVZmYATgCbLhs7kopHYl/IlrCBGJk0g6OmkUw12mJWMPfVbvFqBkm/CAiKkcNGp/po1cosBkou7Npw0ikbStmSidkX/SRfnNy6vL29fmlHvGp5SC01jxSfDGRYtxLf9E6wrP6T44OJn8LX/NbEO8TWHgqOFoTS7NqH9Giaif60hlXNRr8lONm39czMJTxJM3RbzCRYBr3E47Qr4zEtRmCTQh30WC+9sg5MdrxtehvrBiCxdVKUte9USkgR3wtBvsvGxU9tjv99ybyggNflVwS/hTcf7tjfeOORzv2NiYMtXV0trV1dzVh17kLTyfFzH2s8MTG5Y8fk1oUFkadogKf4NvlPHVCTzCRPgQNOOEj6zzSHeWqDgHQnYc+FaJ/d5Iouu+eP+M+NMVWPEzuwqDvqkYzJKuJZylbqu00yTrI8ouZN3f6uelzb1xSLEd8t52+6rSBHV6L/MadodxePjo5ppravjI7tQGm4T+ua5GQagHguyRXggAgHKU6W5GCnNqgXQ+9rOMbJCFlNowpX3JLkZLSeIifj0+GbEQXAdw9H05UphvBFjpOaeutnjx6bq+8xS5QjyzfFY7i+v6mxUaEv1HmKKFEodrd/8HtcOzKqm10AjrCAkjaO74E66tAOsf/SURG1BCgZrSIccckjsY46hn5AkJKkkjZiNmvEFBInL0B9MAJjV0CL6bCOF1rMJBNGkVOmPqVyZSms9mBbeHlIJbEOEB9HFmTBrmjidWKbDdOcfAnwx2dBzj+W2zj1X8ptPHtosarf7ZkpqI0aQLdt/v1TJaN5Hk+nv7jUXFVa2ua7p3dQq5nS2vy5OkeOwZhXVdDaZdD1q41Om95uN+iD1YJOdSDrDnInMqNYrE4FWAE2AoABXBdElXA3UFfBpgysdlOD35gzYDTodVoNy8GasZnmynxpVAv4C2C5kcai0OZGY75GV+XI7wx39foa7703HJdJ+zIUzs4mHCoOHjjWn/i7/JAgTw/ghAd8mh7Fn+boxCMxiNLz0LCE+S80Lwb6gFzJs3DM0mnzyXhBCaf0CHy4V0hQbMRGqRwL8QyreevWyMy2XbsHY8S29kZbKDC9A88lvnhyfhJrU3kBFcijpHkWKcNU+vbVtLF+JVJahGyukPqIsNwH9+KL+/YpsjmJxCzft+97ENl/O6fbYulx4pq1N4S6KsAg7MQOkSOU7dBKuFQWh7oWwY3ZrForywtCFOpJy69E6glLsBDxN86Dv56hVQH9VGkz+o7ctdKq0MOBQikdOTQkVSmIhMjVsvZddx/DKmtznUZT32xN/A6k+p+hGYe2skqHPYmfgC3pNZUxB9aCiNAZoO5aqLuCInamlOOuqL1Op9My981FTBURjrpuz0tfPnb69OqXv7F6082rWI8zXngh8X7irZdeEuqMAafUUKaV8i+rnofm1DGeIpTL6ImApD6PhaUW9OlKTZ/D04DxgX1KMAzeqFw+8KZjrsfiVcpztYWVmmyo2EuexhxrqxeXrN3XM85zQ0QSDQu5EA98fBlk+JAczeofz9HgLydWcHbiP/DxxDvYvAWfG+hKnGXlmtfn8TS5BBFMfiwvG0rDdKSajh3SYVv4f3syPDgs6bFpjVphji1PoynAx2g9/S6PQB+CGFZmzKaRrAlPL25rqK1tWNxWXLlnT0XJ/bij567S0AjOK/l4T+cgDhTdvk0n1S/cUeSnoyO/XtfjOvIHkQ8x2ofxNVjkQ3SA4NeDg+QPH9hpbgbk3ZmUF/CdZqiFka8lYZBie3LY8DDuAWm1NiaviclZEfVTqWlbsIjbyCJvwC9BzKTQXSDgxxb0IOAFEHBQFD5EZRfmA2ArUeA/RyZUy3IyJTJQmx6AnMR1GHdKMddBR/vJOO2LAAhLYuxHuP7k9AuaqWGj1VJZlGGlGPVRLMVKX3G2vd5c0u6oLvQVGx3s1xpcrc7ymMeiWQb6PVqexfhCEEXx7/HPkRS6dMbTWRmAfaVhvTCDsgGzr+DF+Pnz8YuvPNZ1/nzXY1j7cujRR8MvK4UvWkYAyvjd5WVgYf4lnXkHX/h3X6BPf+FVoSwseTn86KMhKIR9ra8jOdS0iVzSBFAYPYOQVoo+/YsXUOYTGH9l/YXHo2Ek3EN4dk8+uvRh96y/x42TV+GeUnR92j0k7R5xfF0nRV5Ej8Wxbzj2pcayfsLGsmq6Hi8FINYmJ8EOMhAYoh5VS6cHknOpKxSAFalxLgUd53IZXdoZfCrxFrm0dU0cj6B1OEW+B7epUWtMAVEoktCCSDz5KvoWmnGZpYx0iHJVFSJ0MireRq/RdAU0nUxK36STKEzhSBQCZaPPxbLRWCbHZB8miQx8/OMSjVqSYZbWkAtru6tn8MfF8X6xznTsF+ocTOngFnYcZsfi+CYc56eur7LjwpSPOAD1UKLqpzNZelOQXyloiQI6k11Jf0X4XFJ0heA8BBWVgOAeUWxQ516M9z8kUakkMgP/yKYZCgmFKAMdJwQZilMyfY4dl7BjcbwNjktT43tnWR63XhBOR4m30I50ypkgoY7+SkDC5DUiaFicV8ErLLQptXRMeIZ4diWeYoni3Wt3pGSIMBkiKD0XrkPDMQ2lalk0jwYtCb1XVFH2hjWxOUUQ83FDlH7qKQuB+xY2GRUVRYd0WxoNTJSonqMjLuARTEZgmTXY6H7zJ/j1fzfW6r/9E2+z/19HsQ2TkSmM/8kJAfk0yCiO5YCMFShp/23suJZlt0vX17gwtCWd+RGmMxRB7kwslWHpUoaCyMAt8zIGQoPdcszzQ3yP1YpQOOT1WN1Wt90GD1rMWq1Zm6WwhfloIUen1bB1E5zRAP7bGNCqCKNxdGoSMDx8fNvpdkdu17Uzi7PXduU4O07PL47OBcLzzw7N5/nnxrgpEh2cLYzO9RSStjZSGJ8vL5ofiJCpp/BJrnQwUjESIaRspLxssISD+ojjI1CfGtYGdjj+C/Iq9Ob+Z7zZhEsZpzk56WCcpaq4GSnEB4LujXCCHtFUf/ImNs8ISvQhX0BrCmhlUL1INEL5qTBGyUYEI0ZXdNP8IpPRfl9ec17PnTuX7+yBX+5L/GaiuWSus2O2uHlsyj58oHX2ntHRu2fbDgzbpyarb5vo2B+L7e+YvLVmErH2oXHjLJeh86NrEdLI0KfR6+x8CHjrN9j568Tzf83O05jPzs7fIJ5/np3vh/vb2PmPwHlAwo6NvOMscHUHsPXTYlQB7Y2tBup1aFQBR0Q8EqMKayp5v7U7g2oNzUtotmyIUlIn2MaIkN5HV7lhPGbJcWLk9zrzcvLM2Ro1izcc2JGp2JRhpYmxjUk5/sszrVg+e+TItqp+KwRQZm2GTiLzavKiSpllKCceq+9tbpTfdu6mjxV62xO7ciwc6ZNkegs9RSMTs9Lpbdtm/yKZx9eQCrIGvrcIxWMdCizhCzAnAeZCE908knC8ZBFqwsKUye4MLAbtQ910Oc0Y6bGYEcoLeFy5TnORpYjOSsj3ZgKWmbRlycx8+tRrYdZTIU6beU0jKycerFvasnigr7Z7rn6psaw+9/pYp7/e015fVtNY6Kry5Na8w+GhncXzU+3DCol8drJltlSnTvwbrm1vLI3l9LdWVVVat9QmtuuMAh6vF2KgtoAUnliuFsSmvJXm+sg5yjJH2KAXwIhFR4HXFOVEHg1iUSM2fuMbu+dkBiCWnTXL3tHeH3yf2BM/yq6p1I398GM7n35k5AegO7A/kgO684DuqmLlWkDNkE7GsYy1OEQwyVJ8QpA5RGekY+Qt8hVlG9RK5MEeKWtwYV3VpklXya4jzOgNME0F2Cns69jfON/nrSkY39K2YAm74iF/WFuwZWg0p3n/lpbOzvq2/l551VL7/MFcY2NVsCU/bOqxubNz1fYiT/7oeNHQ7ujIRGvzpNM8EW8fpbpi/QjsP4g6Y20aNhObI5QL+jAvAUbJs3n2qVlWgk3TWVYs/zFEhz48LqfdZjHqVVkoiIOylB1XRMUczkb0mg0QvWk0RH1k75bi/MjSQsVMbq6nLa+yOFbU3n6ysbY07s4dlI8319Zk8aqaouYek25Ab/C7Qq7e4Ty/Vj+uU4tjNeX4++R98NHBmM+kZuN5QlMjcVr2MGtuP/LThJyESicgVEBQegNWETBIl1Em4rIwnRpX6yxZfv+x2bLxyjlZYY39FD5ze2Wby7SlcSBm011ybcnWW3QZ9rne2oPH2k5gDvc1Pte5sy+YW+RT6yoq89uFObcMj1hebvVpBZtWI2CIifZAtt5qpJt1KR5LJGMQFgjobBNQRJy/t3XzLXQhTNoFFrSMJK+Op2Jfr1bvliqsYf7yRGO2UYufXO4R0nUjkYmFd0hsI1k3vXPtCcR8YRmLxdfAZxqQjVq5OD9/MZm9m0xLhYEpZBsxOD+jLdum16pVGUCBsTJDkT4aRg2aczFjACyocDkxDp1aLdk9du01pbvfwGZJU2tb7Fz7Fi7xJmmUv/T0NY9t/Ztnj31hCj919sSJhPPUx26jyxUZlkP/VtOZNcAasRIUy+K3EZZOnOeSpsmGG9RYTZvdJMb+Sdv73Uj3cijHkKtWheWTXfjaxLkSD88Pg3tnfoTlr23gR+9n7ciDLkygiwB6VGhAjQnC1mx1BichPgxQCa5i0ynoQhv+QgIGKUGnk+NWk92YF/2F0NxOuIPmadPuEFtc9Cq5qRuoDaFTG/eJt4yzZK0712Yx6FRKFMABAV/8RULmAEilRx8QoyQBavSp0TH8WiCkas7M1kkkUqty6OC3szU1BTq7XOXJ7pvN/ZJSq8pUSRU+uTfv2+aGBlNgLERTB1X5AQkZkkg6RhMBtwGcjFSGUja/BO3jRZFYcY5Zx0mwMJlihGWWJfPUVKkTkUrHpLRzepHX59fr3doMBYSXG5NgrnCBqeTp4PK+eMOyWSvT8RkebbBcKTO3RryVOgnh3uEUicdO0AROmu8LhsxGXcx3X5KvM/+gAb4uYykdka9jUUYxrFFu8hkCX9cgjUUIaS7zGl//eprTGOshtpTLWH7mkcEUVr0CWBVB1bEKPZvNDnw7LgWk5c8lUVZYpZzCrQiK+L0el50uHjbILkMvgFgGtHSCGiPCzEswjE2mChmW1WmtCl9g+eBg06GBmLndZsFnHG3gMEZ2710Y8HbWVNYYLYZLrphNa9ZnmKemeuf0UtvuxiYdx/V1mWoriuv6+hsKSx1KpbfIVtDuF3lZIfFB/xhI5hHJ7aBTE/qMmH02AIsCQJCy7LNwQKQpDmVhwyUss8jYEpojsk1dwrHpBmgR4S7ZRo8gUigcnb6iIFmqR8DrdZqNRZLIhE1JPNIKg6wulqAUjYxEaxq+v7SXnFqxGlTWTHlI3tyCu+gga39/4mu5VhnfJ1WwtSEawAaK6Tl0dbUDOJOKBjVxJKbIt3ZLN7gSL3AlowEh6Jw5xhyKzT6PTOBJ5SIqpixbLzIjB3bi5jPLh2+IrTQF2+1Swp2LtXe2nrS2vkO4G2++86bRaxpNBn173q24bnpqx8yz95hNoo29xMa48mJ+NZgu9ekkvhGgM/nobHm4xeXNp6bMCytPxVzz5lSz4As1Nm9501zZrYcGG3Oclbl9W7IbG4qbPTb9JecWk9uWpWnYPXjHLTkjCs22vmhvVJVlLw0F+nJEft0LdqFFTlQcK6AjZsy6R5iKhAEnaCy9DiOrWefUO6GxZEiLtbIUParH1KIFGhlgyxcC4lhCqHNvXevp0cTxQLBiz0BpnaPFNTbRKI8dG9p2orLft7Cl5VjXaEl/6amuyZX+7aKd/h7/EOQxoGisVIsl4mSK1Ky+kW7WiHzSg6iVgvEgAzakGNvlhoN7inqLP4q//WJxILtIp6lRODqbcQiM5seloQy+V5a1kdvOYX3EG3PRN4ruSpJ8mU6bJZdJqZnywqtICgTFpcHQHNjTPFSgWc5vaW7TqndpNNfJvY0T5bg48T/6e5YPNu+rr9vXcd8dgv/WkOfYGKwF5dKxCCAgONdq0GshpEHMYQ5TjiFA3hgRabHWxIwiyuxBWPLPiDwnLvUXrAW3Dh3fcsu57afuuO3s9uHe3q8O9g/2v/MrWdvR3mMXMn/4Q8XHVo9eUPwKV+NzmdtGhrdnyrcNDy/I2TwKkGuE5AB3ht5DV4a5LXpNBpZyyAqAyLEFdSy8GmHreuYhFmXUBs57kMfrNfi8NPw0bfZnOXRuHsv9JUchijCn+c0hvdMiN8iVFnNxuWPx83v+ZbvB7TaZVG5zMOI39j76Dj72TiDISYYk0qKaH+DKxMpLeUHJgERqieZ/NvFLod005AXQI7NgdRbjmNBww91CG7LmA3Pm+TGeyuhEzmxTtoGFyEyLtA2hM7EZ5Kl2pIEG7us5FNvhay3ZPjis0+zQalqv6X7nTS5yaAGbEv/UGs+RkItrwxlTi82rrc3Hm3acrOHfBHnqwY7eAzsKUz8SpNPjgaPTFR/kNC9KRM1KKgIqizYd5mw9naIkQ2EczkgLPSIbk8Mixs2mlnK7WNo0XhD1L/qjFSUloW0FBaUVJaHFvNLC8cbqNi2vbZW3XNM3dz4UvmlufK616r776ppmJ6Y/Ulx040zfNS3R6upoKpYvZDH4gBibv83Os37Bzt8hnv85O8/qyc7fLZzHbO03suAHcB03DFYN7XHZ+mRoHI7m2+kMyVExj8+h3my6RFlpDWPXVZYoS9U4gusSP97vD6jdVluxJexsL4x1VVW2P4cfqN/rLfQa7Q6Todya01BZ3B3dQmUw4ntwK8gQRN0QrGIe0TXKAGkSiAQ5DcjEs1W3dKHHEk2pEwm3BMwNk3ExjCK4n4ZODpvVnAqdlMlZH0LUvGkw8PLlyo82d4bcoaLhcV/M6dqSW5S/ozIayfPa7aW2YA5IVl/ijygkmWWB6naVpl2n97pidT673W7QRbPtAh4F8ANoDXSWRcdiFHIpl5wMifAo7X7ijEokTCXmlKawXpu2iHxtiMOZZkVJ3ke4eGIIc+ZSXUZ2hi+6sDH/g8bg/phHyUswm6cLdIeOr2zMIaZwo9fxdGZtauKHMTkXhFhf/umJzzXv3g1PZVkUTxLbu4nX/jnyNLHd4mszqXNUf4uS8zrRK1wG4lEBG0Nw0yyyMMn0iu0CaKKYU4jTO6MVEaMsWHxiO5nOul/+AJ1f2ggfsT9l3X8sMTaKH0mt+88Em5zmepEcvDuzyuSabwTslxvdtPKbOkAO95qFhd9KOuOL7aCgFxd+s+VqeLpu7BsvjNTdRTDvUHQewv8+MVGNbYm3xo1Rc1aJZo9Qdxe+G3dAGzpRU6zBAWaG7RoizP2h6755uIeHl9IIBUugW0DcMC6OQXOkX0Arr8/r0cqUtjC4WVn6lMrNa78rcMkzGQqHtmlydMjVYrI2W8ORksJsr8qv5eKNc0TSEmvtUSq7NHpvnjeQwRl+QPOPoJc4yCdFoVhAWC8thueXzdtFyWnASnPYhqmD5Xo+9yNc/DAUsNhSmbhFiEnNUN8e6HdmCBpKaEzqy9FJ2ZppmpqFWiOyRLerYLWk/YzD/VYLRvkhi9fqVSroYLV0o58lu9lGEiZ9zbQsiY0UEp+qGgw5/cXDLV39BbkOd6DR58jx2Kyu3JAzB8IXX56HGy6v8BVrtGWhypamylCZVl/g95ZY620mc06WIsdisn1F5YMnXFabJwtsRg91GYS60HW/JbFCOrsdQHyJZ7sNjafWgBPUTxenaNVZRqVRnB9Ga5BMFkINAqXRMoETfam3Lz7YOxAf7uz0ud347sO7lg8d3LV8pOuuOzu7OjtZ3o9i1xA3BDF9gGZ9aGae9hg52KiwVwCNiQCtZHTJGhgNz3H8uLj1C8/1i5OQA46AUa9WCgsJMwSVCmvx8aaJuTQBnprKB4r8rdqjsLoq6qzAmssCNR1DrW3T+pIReSA/mOcO+7khCdec6W8MGpxtseaB2fmi8fbQj0Mmd00ozxNk8utA/j5uJCm/DnO8AlpentzrgMqNqNygT/5K2N2Q32RUK4FtbshvZCtnkyvJrjIVEeS/2DqtKx7Z4rHJcwwVtVYiUZUE6juG2l1hrz9QEORGZuaLJtvDshaJNNgUMDjbY41DTaGgJy/P7Ktkfk0Dlfg9WdP4UQfzax14e+p8KO18PO28O+1878Z57qOp8wGhHPoc+W7q+rmrXO+l1wHrfge85ibyCvSkc+IkCzeAhctqUmXwUsKr2TiNjZ3Fl50VozgzywRSNinsmsTN0QEcNn/InlqPmdxFKO3yeAzC3xyHxazXKhXAeL3YK2NTHp2Y0Tj9ZTTOg7kU1VsJlrg0k48d/N05k8uuzdX4jfkVweytPzqAnft0TqvcrtV6ySvWyvyf4P5EQ+LZco9sUCrzdNb8U+IgXsO6wgKJdEiaCVgyBfUfYmtzrEAsu2LtUuCgOJ6BuUw6fV/KJuPPyIRVIDwvrPNNzgWz0ZDF5rG5nXaLSWfVWzVq8OIQuMjTl/tSeKGwepUFv5Hz17fUNvfeeuTGlX/sa+nt23W6r7N7mFwa29owoJBkxfu2L73DfTXxanl5eekrI+821VbUiuMbFdCmUnRaaGOBS8PxXexYv/4HPIif1svQQwglZlHmE4h8JTFLR3vZ9QB8reGLcP1Tyes4/TpdgFnHnv/kVa8b19/Hrez6fVe9TteZTOMvwvXPXPX9LpCvg73/zz60/CH8FFx/+KrPA3XBcfb8Z6/6vBnK72HyPZi8zqVf10H5ffgZuP7nVy1fj414kPytoL/1U8L19VMb+sNOuh5G0J9wHadft0DYXsee/+RVrxtxNm5l1++76vVMeH6afE/Q31Xe7wL5Otj7/+xDyx8iPxD0d5Xn7VB+nD3/2as+b4bye5h8Dyavc+nXdVB+H3lF0N/l5V+2/xH6v7LBUfr+RuhP3MQofQ8j9H9vW6JN+xKh/+aNhTbvK4TSNgvyRJO7BV25WdAf3ysI/bfs84P+H+zUs3mvHvQh2/BcvgcP+v9uN53L99NB/40b4nR4K8QNcdL3U0P/yeZp6Xu+oQqTuLnbCzJxc7dDCnFzt8177KD/0iY6m/cQRX/6JqFXzPtC/4X5Xuh/Z57Xpr3tUNrudQTdtv5bbE7VBaqSvlnNFy0nLbvS6pKQb9qDZj/+IX6A/D3btwfp4Vn6303mo+YD5iNmuEaEDU3ZvR62n+kq288UXbH7qGdjZ9IG7JHdd+wj9mtvze3PvdbV5zp2o+3M7a5+97W5fWv2a20X47fEH4F/8HXx4sX3b2GxGk/zPZwDyqdrXyxQ2yKQKC1ooROe9KnABV81nHmxq7u9r6u3E3tGEyfHNC0t7pwc/A9d3R298Z7OvuZmDxyqZ4dHpqdHhmfxzNoFPL5rqSwaLU98am5oZGZmZGguvrRcBj0V9A26Qf/MdMM0Q7UiaASu7Vk/gac4M21FPj0xZkLrHe3tHVPNba2t18/+9uSZt6cX3j5x8q3tbBzyBI4Jz5jSMntS2UAz3QWSPnf9wm9OXvvWttnfnjr99jTtG204l7jIr+jcWj3bkzGS3KLx3MEvqZ8zrhj+QvXkoenBTjz4SeVi9LnnoovKT0Y+9wh9thVNER3Jo30Qs/0WjWzvRUyee27w+ecHsYV+PidgX+H6Tej76PimPnhJpiwy96otsuOK8mOVtWepTkrRv+MQHmM6gdJK338fj03/b/b36Pp1+NOgByiDtilumE28N8uZP9gFNgb+Eq8l+cDmgeBA0t3Q1tcfOVC4Y+jIoaLFoebq6ubmyko5EIEHx775GFCCiZtuPX/zzcJ2h/C+LvhYZmvAkYvSASljA1q6xYLJ3VX+12P4Kd+sy2Kva/nUWjncX8DG+xgXaMAfwgSMroLPFzd7q4vyOz21eUuts/sLe0uvwVsSVcNfKRvoKSqt9Oe0AhWYqFiYLTsjYTkLL9TtXYELmP4TApA2E+afKmbD+QsFY/Gt43W1g7315aXdueX+3a3L+0eaR8erjsrB/Wdb2mprq4ZaK4qiLlOHMzTX0z6m5ORjlB0ImAXtSvSMCxiBCwg8gBpDHQYFRxkZwO2Jb+D65YWFnRwnybAonrhvhDKBrfe9f78z3qIzlOoS/8b0WQ31+FfQZ06yHkKMkk4EhBle0t9Epl3G+iZ7Z/+nrTEDUIGpdaTVlOU07Kj9iFxvmFcbFc0dN2RKHHhs5qsSafF0y/4zgrx0v4dE0oeJ4zpX5QSBTXwA525ZadAE2/f36Uu13oKm4ZJsItV3VG/ds7ozuqW6JljjclTJm8/vSjICRV7nXKUHGMG+s+OdvQ3gwoAPlKb4ANuXBfiAQAc8+HziPvxq4ncHyK6ZnrXrwYKLxH0paG4hIlrsxvycdHLA1eOU+erTJ+kY9hztryreUjVTXjld2VHhb8mvXtwSqq0sLqysCcViHbHKmlr5jon2rXbncKwq7vfHqxsHbEAKimrHivHj+qqSguLigkhZ4ra60uLGXFtraXEd02EhyPbvSR2aPoQDgGicPrXJFxXuWVCdpxBUZ+Skho6qqd2rO7bsimmCHftwsNblqA5Hm6rlEskEkKm5Co9IpnYxVoAXgE8FeyKdvTFxvtwA4MKPUz47DbO5tN/vdgSTm9Kxb3y325+Xm5vndycm3YFgbm4wQPfnLgKMEsoybC5Ln0SsZEEWmarQAsiVkVbS60kQQwI2tgE2NtC21bNN7Yyt+MXEZ/AMdlT+evzz943D+1rRl4kOvyz6RnEDJ3pbGft5efDgwOVlibvTteLpxJ/Rmx647/Pjv658TdAFYCT+rrg/HaLLdT90uzlZWuW+5i12+rSRUn+X15c3VzK121zkyXVn+cWqvmIubwtaguHcvDKbtj87Z3Y41BB12nw+m/oXKd1hdDP4nnHAXJmA27Tz3/zy/v0vc+a+NUmfoJMo3CPish5wOTqDFRSWt7GYCq45OS19Prl3Q9++fS+9VEZ+3wfAjYS5+RnEz/ZuQMKeDB6srfrx+KcfnCAvJ6rS92SYx59iezIgGWiU4E8n5iaahTIq4D1LIIMDZBAX+G5e32AUVz9U1MamxoPFKyvFwfGpWC0+HIo81d2MB7Gj6EvbjVL9jseLHGQQN3d/KRKGct+AciuSddN63hgYEGqGRL98vfBOLKxKkEXT1yx4kmsW8PV1DVMTeUUrK0V5E1MNddgZijxJX0ocRY9vN0iN258ocg7BO59k72xH/0HU+GbqyfSsr6WtNGAzMmjLt5d06nODOd68bHutqVj4PWiy1VrwUFSiUtL1BuNRXqnUKNi+1D70U5CleoMD/nTrVmpbW/4Yn31M4LNCD/sBfh/4rMuV5LN0DvN75M3UXuDo/3A77ujQXF/d45YcxYom4rvjo32Fe4ZWjve15kZ2jPpLPK7ywvz+4mhzddWgnbw62Nkw7vmcs6eg6UDotp5AydJU53TQMxDtHB4I+txVrpxqnzsv8V1nXXFpvc/KsBhsxkJeYox70ybagdauuZaWlubZrlZsuOaNyek3jhz6xdTYP8IzDnhGLTxz2YbZ6pb4LDzUOhdvwYZj/zg29YtDR96YnhTXWdE9s9fYntnoKhtiq750aHqgc+7A4+qvGuiG2DtUaRtiC35j/SS6hI7R9QoV4KrYrpuXMu252u5MutvmHs/wsDc4PkaXFQnthq67nDdtCdodeXkOe7Am1VIYZa4n8Cp5kbZ9+lbSL66VQiVTNvCfxEepkpPf6fFR8l0EOaEOwh6j2ZvL0idr1BRw0AIcgTOZdpemV27YtJHo07SSgYkxuseAHHDv4RTu/am7bN7qKfWFNNXR4m6fP7RId9ks87ncyiFT0pDfKW8P5OQFbeEiq67f5JzpDzeUO2wBv1V/d7IiNN4qx+9ePVYLPErDrUdfudh5/nznRSFWC72kFL7Q5c9eFqu9+1jH+fMdj716sePmmzsuYv7l0MXPs4fpF7RVDH8HfYH1R0QX28V2G1roNvHMD8A1vFv8OxPsavKOi+JdYowRX5/FRdC0cBcvQLYWF/3yl2d6Brg9A8BUhf12ZtEHwj2mqADMljNnfvnAALk08MEFIa4Kp/0thGRcdcWfHBAyAZf/0YHk2W919cf7Ovq6iF/8swMQSHla8Vl2urezhx1e9qcH6rs7u7rvufu15B8f6OjqguOPC33k6rHsh+Db/wKJanxYAAB4nJ2SzWrbQBSFz8hOSjdZla5KmV3cUkm2EhMTd5MGqkWIHYoJlK5sWZYmUTTuaBTIu/QZuizddtVn6Vv0SB5cEkqg1TDou5cz92fuANjDVwhsvk/47ljguXjn2MMToRx3sC9+OO7ipbfveAevvS+Od/GiI6gU3ae0vrWnGhZ4I5459rAnPjruYCI+O+7irfjleAcz773jXYy8nziFxhp3MFDIkMNCIkKfOyLN6En5n1BluSUuqNS4ojdptSeo+c/pM6ho99oYljErHCPkyhi5UdRYIOApjRt6SxdxxV2SKvoKzEmKts9ThjlSXJMTV1/BpWi9Ak71+s6oLLcy6keRnOWpnGir5YXRV2li5Ultc20q2cutXVfHYZgpm9eLINE3YUnhSpe2Cou5VaWfmTS99hPGKwqVMHjcdvqn5zPWbtp6mkp9nJOWrKRmJ4j1JvNZbUxaWv88Xaqa/g8UZZQ0TRmaaVYXc0LES+hjgAOMmWjKFbektwkfS+c/jBsF/cHBOJ5O43Gsm0Lu1+Fv8/5LU/Jhlr83KbfBLylv5q/aacp7Tcr2PawYqG5T5+2EbftWbqkJMOI+5D5iGUMWMeRL4RguU1MpXcpNi9La1by2Olellb3bQTAKDoMjf7gcLtzI/uv+Hr2034RwwZ54nL1TZ1cbRxR9VwUJIRDFxr33hunFHTDGNqbYBvc2Wg3ShtWu2IKxU5zee0/s9Gqn5w8mszO7IIJ9TvIle460d2buvHtfWYqQfP66R630kAeN/h9FKEoxilMFJShJlZSiKkpTNdVQhmqpjuqpgZbQUmqkZbScVtBKWkWraQ2tpXW0njbQRtpEm2kLbaVttJ120E7aRbtpDzXRXmqmFqHdRu3UQZ3URd3UQ/toPx2gg3SIDtMR6qU+6qejNEDHaJCO0wk6SUN0ioZphEZpjE7TGTpL4zRB5+g8XaCLdIku0xW6StfoOt0gRvfpASKIIoY4KpBAEpVIoQppVKMGGdSiDvVowBIsRSOWYTlWYCVWYTXWYC3WYT02YCM2YTO2YCu2YTt2YCd20V3sxh40YS+a0YJWtKEdHehEF7rRg33YjwM4iEM4jCPoRR/6cRQDOIZBHMcJnMQQTmEYIxjFGE7jDM5iHBM4h/O4gIu4hMu4gqu4huu4AYYsNOTAMYk8CtDxGKZgoAgTFkqYhg0HLjzM4CZmcQu38TiewJN4CnfwNJ7Bs3gOz+MFvIiX8DJewat4Da/jDbyJt/A23sG7eA/v4wN8iI/wMT7Bp7iLe/gMn+MLfImv8DW+wbf4Dt/jB/yI+3iAn/AzfsGv+A2/4w/8mRxwmWuZllN5wgpQerSoa7ZlykW81ygVWKyPuyw+yIpFlvBMvbmtpz0xUHJ0wzKjIkDMvxsfYqUSqzjFitkciwx7kREvEUSKjOnRMwUrflbPF1l0nHmJieDyWEGP9hd0FbS3J8V8NeWCK4pcJHnoUg9dxiU1lvWN5X1j8Rw3XJYIrsVui4Oof+gWxH/Mvxefkg4N6VBJ9vVHTC8yqycs5TRqF6wKx7fZEpevqCvceoHbknCriZ9Yxq0iz7O0VVaqtFfmOCXPJUzkjVulQk9X8O4O3j1J+W5pbglBa8oxmFNomrSZFux1dIcgpHc2hyC819kagrYQtCcnr082GXqeCaCHwJAgJY6CPQnVblJ0ocmwNKPSb7VC2RAltfDwNretppxpFZOWyRVwb6qdlFuwudqrnLQ8O0D6TMBz9FnFc/gMNxXker7gKqKpBwGVhukVbakhga/hg0DDh0pDIV9D8nwNyVMaEioNSZQa6rzENF6WkszSl5PAl/NBICdpUk4hX07yfDnJU3ISKjlJlHI+qipxW7dyiqBZYlhDKMZFMfisJuZS4vq8pxsGL1quwSdVqIa5LXsufFVBtDpUnc+nPFL1tGe5PJc15CojMs9yW4y1upQWrjRuqmi1kuroZt5QcWpKzObmnIOMXM6rVzPHFUk5UyrVkuE5/0yv3OCCCqgp/7+KX1blGoeL73VuWWlwJ3DNpz2mqpTO25yJ1MICcsfVA35tVnyYU3y+LTVZsZ7Ppi44n69SLXM0Xdd0W/NURzKemRMt0Cw7qLJ/hc8FTGaZEs7I/flAGRnI1Y0cX9Tw8jKXNb+GFUXRHWbm/ns/y7v48M49uqoLa/Yvh3nR+C0c3UWVX1zqBdP8qG/j4dt/Axr52+QAAAABAAH//wAPeJxjYGRgYOABYhMgZmJgY1BhsGVgZHBhiAWSKQyzgOQKhjVAmbUMG4Dso0DIyODEwMrAxyDGIMegBtTHyMDCwMhohUGDTOMCsjwYGJkmYvAg5jIAAOdNC2kAAAB4nK2TS0iUURTHf3fG0XEcH2lLk7CgkHDhwkULqYhoQnAIaREhfjOOM9I4wodFQkSEtIiIFhYtQlpE9H7sora930+p7EVE657aEzv3zM1yKmnR4vv/z7n33P85557vYoCIaTYPiCxd1tpOi+d7CeKe35tjTSKXbiKTHPCz9Hel1jexNZ3q89mT9lNr2Z/1+nO86M94PWY2RaLDxISyIUB0csWI9dMO/WIHpzn1J50SqggsjseXUxez2FgQab2Q88IFfqn4/346UuCXTamjmPKuXF8v8W7fS7Iq25P26Mz2JbN0K2YVfcUNipsUBxW3Ke5U3J1b1+uzV7PYXEHRLpHarR9RjCqWKVYolitWKgZdfRaNIopF0ms9DTSxkCWsYCWrSSBTZCODbGdIcubjtzgecnzA8WnHVxzfcfzI8VOpFMn8yoTzK2auZBXbLHB+p+PhPAeijjscZ+R0hZw5zjFOcFKrzjDAZnb95x07sYOyb6ihVqsvZrjA36E3WP1bbFCsWt3J326p7p3lnLvzfdNGWOsUZ/I5JsamnG2WLyxTjzJTztczn6OiFaONI8qtHJb4Ng4JtmpNMc0YE6tBsp3nLrcZ4RYXuMglLsusrnKN69zgpszrHvclssi9skpmiFfDLMmYIGnfAu3MU5WHMtVRHvNEpvqM50715V90X/OGt7zjPR8YY5yPfOIzX/jKN9EM6T+MdBaWvBHpK0SL/IN1dOAxRyIapd981lFjJrP+yGn1rfK41m8k1tYfErVSUbPvsFx6qZJuqqWXOtFvYZF2ZF9tQJRH9EUEtcOCle/BrdPBAAB4nLVYTWxUVRT+3nvz15lpp9NOW1BAQioUEpAApvyUhhAgUv+x+AOItFAKgoVMKkJQ/FdUBFRUZGFcuGBhDCtiunA1C1eN7tiZzMbEzJoNJvW7333Tvpl502kjvi/vvfvuvefec7573znnPTgAkriNf5DcseuJQfQP5YeGMTCUf20Mg8Njo+tw8PC5/EkcOzJyZh3GR0dO5XFhND9yAhdPDo2P4dr4saHj+AERjoOpKTgslcuYteQ0bHcCZTdQ9hA9MZIfw1Jde3Rdq+tGXfvZ0eXp6e74d1d3O6YpRxBFGjkswnKsYU2Cbavs3enW3W26nbxla7Ib/PsY739rjNP4ETHW/d+HmTdFeMgQLloJB1nCpaX9rD9IeBgmojhMRNiSYjnKe5JwaWeatUbekbwneQeLsQRxbCMiOERENEpMo0TZnuQ1ybEylMlyroNsPQw3MWgYiC2Jb8dDWMhVKfG8q/Up6ewpK2+fy7DPYYeVLkuU64hS+dn0qDPHPX8O0/9ucCy/veDfJ2aZf6KBVvfCaudhR3HajsmpAp+KKhWtbtS9OHXLb52sP/pcjxoNcw0lClMT0ipptAtpLcxntBr5O5WjBcp1rC2vh2XNX/fKUapXuRhcW8tmA60KFRI1VodIFGtnplY9dXrPsk/8/VxnN96vY7Y3ji1/BXVB6LpW2SqdA3Xz2AkN2CiFl4Lvua2rtadK4s4cJOb/flTyUOXh9I6XLDPlHa03/O5Mj7q75M/Gc1ZaEPCJE4Q8hu4FY718iXa2aQ1I5EIkbjWWmI2H0MPFWsWeJsWeJkWdlKJOUlEnpRjTohjTjKNEGqOEh2PEEhwnFuNVwsMJIo4xog2nCA95Io1xIovXiVacIRbhDSKGs0Qa5wkXbxIJvEVE8Dbh4h3iQbxLZPAe4eB9IoEPiHZ8SETwEdGBT4iF+JRw8RmRwSUih88JB5eJBbhCOPiC6MKXRCe+IqK4Rjj4mngA3xBRfIvrrPmOiOIGYbKZ1TUcJQIcJcRRszhKi6OUOHLFiysuXHGREgsZsdAlFqJiIYVzxAJx4YiLGC4QlgtHXMTFRUuAi5i4aBULbfiYiOAiERcjHWIkLkZaxEg2wEhOjMRxlYw4YqRdjHgBRjrFiBdgxJtmxGYsECMOLTL5zbDykKP+LjhFRozNGa7+WWp5nvqZtbqCZZzzBlZS7jflZl3YiAEMYh+OkK/TvF7meR3f4ybxM9t+wa8q32T5CGV6+fZs4p7fzLOP765ZoX14km+tw9I6Pme497M8HWxhH1PbR61MBpmhbJbnMpa72baN90M8XTSxv+09zJJ5LqmXo6t5LvrPq/EKn6MsJ/XcxV2RQjcexgrqsJIarMcGPIpebMJmztyP7diFl6jjAWZlzMlifcbyyNXoIFd9QdVbGxIDbK40nyO8f21+Jp9SrJWp8mKFYERXbhaag92Pw58n1AOHWRXK16T85GRFJqSxfc87E4WUy6muyNayVUkoztjcr9a3+vlrqTLL8bPHyaqaYlBLP8oUayJhVQ4092xjjj0rbGDsKJmIUp1lK7MsIGfssrbZrNePm+E785AKdSJmqMZ3QurKkdjOVAhmnmF7be7vQ33d6/f/r7me9tR0jlq9C0P6F4MWzSW7DchaXft0rVqFsIx96sJ0qZzxuFgqf56QP08owrUKGUW4Vvq2bnr/5USKPm4FJXqICL/F1zD2PEIk6fWM511PdNH7mW/wXqKZ3n0jY5XxhE3YQrRRV+ONtxJZ7CAc7CY68Tjh4Bk8y+teogUvEGl5zij2E+30oAdYNhG3QxE3p7jQydmWy4Y22dCmr+gOWWJtaZclGVkSlSUuVukfgtV7RuPWgMYp6dokXXP69u6QxhHsJBL06o/52icZmwaosbEhgafwNK/GEg97CAfPER6j3KBvm4fniWbfwhcJj3YeIC8vE1l94XfIzi7Z2Ukrf1K0XaHvfPuV3007TMxZwxWwUaeXuhvNt1DvrdR0JzXcTZ2MLnuow17OZ/jcz7lMxL5JqzcrDncyn7P/X8zh+Kerfy8zfyfsfwn7R8JRFEyKezOC+T/j6G9OUN7B7/jD783Sv/FZ19kAAHicY2BgYGQAgvvXThuC6Eesf09C6dsAVTgIHwA=') format('woff')}"
}
}
]}